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$\langle L,\vee,\wedge\rangle$ is a \href{Lattices.pdf}{lattices} |
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$\langle L,\vee,\wedge\rangle$ is a \href{Lattices.pdf}{lattice} |
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$\langle L,+,-,0,\cdot\rangle $ is a \href{Rings.pdf}{rings} |
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$\langle L,+,-,0,\cdot\rangle $ is a \href{Rings.pdf}{ring} |
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$↑0$ is closed under $\cdot$: $0\leq x,y\implies 0\leq x\cdot y$ |
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${\uparrow}0$ is closed under $\cdot$: $0\leq x,y\implies 0\leq x\cdot y$ |
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